Question types

Tabular Representation of Statistical Data question types

57 questions across 5 question groups — pick any mix to generate a Maths paper with step-by-step answer keys.

57
Questions
5
Question groups
5
Question types
Sample Questions

Tabular Representation of Statistical Data questions

One sample from each question group in this chapter. Select any group above to see the full set with answer keys.

Q 1M.C.Q1 Mark
Let l be the lower class limit of a class-interval in a frequency distribution and m be the mid point of the class. Then, the upper class limit of the class is:
  • A
    $\text{m}+\frac{\text{l+m}}{2}$
  • B
    $\text{l}+\frac{\text{m+l}}{2}$
  • $2\text{m}-1$
  • D
    $\text{m}-2\text{l}$

Answer: C.

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Q 2M.C.Q1 Mark
The number of times a particular item occurs in a given data is called its:
  • A
    Variation.
  • Frequency.
  • C
    Cumulative frequency.
  • D
    Class-size.

Answer: B.

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Q 3M.C.Q1 Mark
The following marks were obtained by the students in a test:
$81, 72, 90, 90, 86, 85, 92, 70, 71, 83, 89, 95, 85, 79, 62$
The range of the marks is:
  • A
    $9$
  • B
    $17$
  • C
    $27$
  • $33$

Answer: D.

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Q 4M.C.Q1 Mark
The difference between the highest and lowest values of the observations is called:
  • A
    Frequency.
  • B
    Mean.
  • Range.
  • D
    Class-intervals.

Answer: C.

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Q 5M.C.Q1 Mark
The difference between the upper and the lower class limits is called:
  • A
    Mid-points.
  • Class size.
  • C
    Frequency.
  • D
    Mean.

Answer: B.

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The monthly pocket money of six friends is given below:
$Rs. 45, Rs. 30, Rs. 40, Rs. 25, Rs. 45.$
$i.$ What is the lowest pocket money?
$ii.$ What is the highest pocket money?
$iii.$ What is the range?
$iv.$ Arrange the amounts of pocket money in ascending order.
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The ages of ten students of a group are given below. The ages have been recorded in years and months: $8-6, 9-0, 8-4, 9-3, 7-8, 8-11, 8-7, 9-2, 7-10, 8-8$
$i.$ What is the lowest age?
$ii.$ What is the highest age?
$iii.$ Determine the range?
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The monthly wages of $30$ workers in a factory are given below: $83.0, 835, 890, 810, 835, 836, 869, 845, 898, 890, 820, 860, 832, 833, 855, 845, 804, 808, 812, 840, 885, 835, 836, 878, 840, 868, 890, 806, 840, 890$. Represent the data in the form of a frequency distribution with class size $10$.
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The number of runs scored by a cricket player in $25$ innings is as follows$: \ 26, 35, 94, 48, 82, 105, 53, 0, 39, 42, 71, 0, 64, 15, 34, $$15, 34, 6, 71, 0, 64, 15, 34, 15, 34, 67, 0, 42, 124, 84, 54, 48, 139, 64, 47$
$i.$ Rearrange these runs in ascending order.
$ii.$ Determine the player, is highest score.
$iii.$ How many times did the player not score a run?
$iv.$ How many centuries did he score?
$v.$ How many times did he score more than $50$ runs?
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Given below is a cumulative frequency distribution table showing ages of the people living in a locality:
Age in years
No. of years
Above $108$
$0$
Above $96$
$1$
Above $84$
$3$
Above $72$
$5$
Above $60$
$20$
Above $48$
$158$
Above $36$
$427$
Above $24$
$809$
Above $12$
$1026$
Above $0$
$1124$
Prepare a frequency distribution table.
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The final marks in mathematics of $30$ students are as follows$:\ 53, 61, 48, 60, 78, 68, 55, 100, 67, 90, 75, 88, 77, 37, 84, 58, 60, 48, 62, 56, 44, 58, 52, 64, 98, 59, 70, 39, 50, 60$
$i.$ Arrange these marks in ascending order $30$ to $39$ one group $40$ to $49$ second group etc.
Now answer the following:
$ii.$ What is the lowest score?
$iii.$ What is the highest score?
$iv.$ What is the range?
$v.$ If $40$ is the pass mark how many failed?
$vi.$ How many have scored $75$ or more?
$vii.$ Which observations between $50$ and $60$ have not actually appeared?
$vii.$ How many have scored less than $50$?
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